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Asir T: Essential Graph Theory

Essential Graph Theory

Concepts and Algorithms

This book caters to both prospective and current mathematics educators at the school and university levels, along with their students and anyone intrigued by the possibilities of integrating software into mathematics education.

Mathematics, being a unified science, is best comprehended when its cohesive nature is emphasized and demonstrated to students. Educational software assumes a pivotal role in achieving this pedagogical goal.

The book outlines the author's methodology in utilizing educational software for developing and applying computer models, grounded in a thorough analysis of the subject matter. This approach is vividly illustrated through examples employing a non-profit authoring program (VisuMatica) provided with the book, enabling users to:Visualize formal mathematical concepts and their interrelations in theorems,
Effortlessly explore and uncover features through a user-friendly interface,
Construct models of the studied material without the need for specialized syntax or programming skills.



Through the guidance of this book, students will discover mathematics as clear, visible, friendly, and enjoyable.

The author exemplifies this approach by focusing on the functional line of mathematics, spanning from school basics to advanced university courses in higher mathematics. Importantly, the assimilated ideas and techniques are readily applicable to teaching and learning other areas of mathematics.

Mathematics Studies Through Technology: Precalculus, Calculus, And More

The seventh edition of&nbsp;How to Conduct Surveys: A Step-by-Step Guide&nbsp;by Arlene Fink provides a concise and reliable resource for developing and running surveys.&nbsp;The seventh edition includes new information on the use of AI in surveys, social media, videoconference platforms, cultural validity, and research ethics, along with updated data and citations throughout.

A Step-by-Step Guide

How to Conduct Surveys

Mathematical Methods, Econometrics, and Data Science

Discrete Choice Models

An Integrated Approach

Child and Adolescent Development

The Quest for Dignity in the 21st Century

The Politics of Human Rights

A one-stop-shop for all the math you should have learned for your programming career. Every great programming challenge has mathematical principles at its heart. Whether you’re optimizing search algorithms, building physics engines for games, or training neural networks, success depends on your grasp of core mathematical concepts.&nbsp; In Math for Programming, you’ll master the essential mathematics that will take you from basic coding to serious software development. You’ll discover how vectors and matrices give you the power to handle complex data, how calculus drives optimization and machine learning, and how graph theory leads to advanced search algorithms. Through clear explanations and practical examples, you’ll learn to: <ul><li>Harness linear algebra to manipulate data with unprecedented efficiency</li><li>Apply calculus concepts to optimize algorithms and drive simulations</li><li>Use probability and statistics to model uncertainty and analyze data</li><li>Master the discrete mathematics that powers&nbsp;modern data structures</li><li>Solve dynamic problems through differential equations</li></ul> Whether you’re seeking to fill gaps in your mathematical foundation or looking to refresh your understanding of core concepts, Math for Programming will turn complex math into a practical tool you’ll use every day.

Math for Programming

Business and Professional Communication: A Human-Centered Approach prepares students to succeed in today's workplace defined by changing technology, a diversifying workforce, and an increase in remote and hybrid work. Emphasizing accessibility and inclusion, this text encourages students to be more conscientious, purposeful, and ethical in the way they communicate at work and beyond.

A Human-Centered Approach

Business and Professional Communication

Cambridge Tracts in Mathematics

Topological spaces in general, and the real numbers in particular, have the characteristic of exhibiting a 'continuity structure', one that can be examined from the vantage point of Baire category or of Lebesgue measure. Though they are in some sense dual, work over the last half-century has shown that it is the former, topological view, that has pride of place since it reveals a much richer structure that draws from, and gives back to, areas such as analytic sets, infinite games, probability, infinite combinatorics, descriptive set theory and topology. Keeping prerequisites to a minimum, the authors provide a new exposition and synthesis of the extensive mathematical theory needed to understand the subject's current state of knowledge, and they complement their presentation with a thorough bibliography of source material and pointers to further work. The result is a book that will be the standard reference for all researchers in the area.

Infinite Combinatorics, Topology and Groups

Category and Measure

Modern Business Ethics

Textbooks in Mathematics

Contemporary students of mathematics differ considerably from those of half a century ago. In spite of this, many textbooks written and now considered to be "classics" decades ago are still prescribed for students today. These texts are not suitable for today's students. This text is meant for and written to today's mathematics students.

An Introduction to Axiomatic Reasoning

Set Theory

Peking University Series in Mathematics

Difference Sets and Their Applications

Essential Graph Theory

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